Lattice Boltzmann simulation of EGM and solid particle trajectory due to conjugate natural convection

[1]  J.W. Dally, P. Lall, J.C. Suhling: Mechanical Design of Electronic Systems. Knoxville, TN USA: College House Enterprises, LLS (2008). 

[2]  E. Samadiani, Y. Joshi, F. Mistree:The thermal desi-gn of a next generation data center: a conceptual exposition, J. Electron 130 (2008) 1104 −1112.

[3]  Y.K. Kim, K.H. Lee, H.R. Kim: Cold neutron source at KAERI, Korea, J. Nuclear Engng. and Design 238 (2008)1664−1669.

[4]  S. Karthikeyan, T. Sundararajan, U.S.P. Shet, P. Selvaraj: Effect of turbulent natural convection on sodium pool combustion in the steam generator building of a fast breeder reactor, J. Nuclear Engng. and Design 239(2009)2992−3002.

[5]  I. Rodriguez, J. Castro, C.D. Perez-Segarra, A. Oli va: L Unsteady numerical simulation of the cooling process of vertical storage tanks under laminar natural convection, Inter. J. Thermal Sci. 48(2009)708−721.

[6]  W. Lin, S.W. Armfield: Direct simulation of natural convection cooling in a vertical circular cylinder, Int. J. Heat Mass Transfer 42 (1999) 4117−4130.

[7]  V. Kurian, M.N. Varma, A. Kannan: Numerical studies on laminar natural convection inside inclined cylinders of unity aspect ratio, Int. J. Heat Mass Transfer 52 (2009) 822−838.

[8]  G. V. Kuznetsov,  M. A. Sheremet: show all 2 hide:Two-dimensional problem of natural convection in a rectangular domain with local heating and heat-conducting boundaries of finite thickness, fluid dynamics 41(2006) 881-890.

[9]  S.G. Cherkasov: Natural convection and temperat -ure stratification in a cryogenic fuel tank in microgravity, Fluid Dynamics 29 (1994) 710−716.

[10] V.I. Polezhaev and S.G. Cherkasov, Unsteady thermal convection in a cylindrical vessel heated from the side, Fluid Dynamics 18 (1983) 620−629.

[11] S.G. Cherkasov: Natural convection in a vertical cylindrical vessel with heat supplied to its side and free surfaces, Fluid Dynamics 19 (1984) 902−906.

[12] L.A. Moiseeva, S.G. Cherkasov: Mathematical modeling of natural convection in a vertical cylindrical tank with alternating-sign heat flux distribution on the wall, Fluid Dynamics 31(1996)218−223.

[13] S.G. Martyushev, M.A. Sheremet: Mathematical Modeling of the Laminar Regime of Conjugate Convective Heat Transfer in an Enclosure with an Energy Source Under Surface-Radiation Conditions,” Journal of Engineering Physics and Thermophysics 86 (2013) 110–119.

[14] M.A. Sheremet: Unsteady conjugate thermo gravitational convection in a cylindrical region with local energy source, Thermophysics and Aeromechanics 18 (2011) 447-458.

[15] J. A. Esfahani, J. Alinejad: Entropy generation of conjugate natural convection in enclosures: the Lattice Boltzmann Method, Journal of Thermophysics and Heat Transfer  27 (2013) 498-505.

[16] A. C. Baytas: Entropy generation for natural con-vection in an inclined porous cavity, Int. J. Heat Mass Transfer 43 (2000) 2089–2099.

[17] G. Naterer: Transition criteria for entropy reduct - ion of convective heat transfer from micropatterned surfaces, J.  Thermophysics and Heat Transfer 22(2008)271-280.

[18] A. B. S. Alquaity, S. A. Al-Dini, B. S. Yilbas: Entropy generation in microchannel flow with presence of nanosized phase change particles, J. Thermophysics and Heat Transfer 26(2012)134-140.

[19] A. Vosoogh, A.R. Falahat: Effect of nanofluid on entropy generation and pumping power in coiled Tube, J. Thermophysics and Heat Transfer 26(2012)141-146.

[20] S. Chakraborty, D. Chatterjee: An enthalpy-based hybrid lattice-Boltzmann method for modelling solid-liquid phase transition in the presence of convective transport , J. Fluid Mechanics 592 (2007) 155-176.

[21] D. Chatterjee , S. Amiroudine : Lattice kinetic simulation of non isothermal magnet ohydrodynamics, Physical Review E 81(2010) 1-6.

[22] Z. Guo, T.S. Zhao: Lattice Boltzmann model for incompressible flows through porous media. Physical Review E 66 (2002) 304–312.

[23] A. D’Orazio,  M. Corcione,  G.P Celata: Application to natural convection enclosed flows of a lattice Boltzmann BGK model coupled with a general purpose thermal boundary condition. International Journal of Thermal Sciences 43 (2004) 575–586.

[24] C. Shu, Y. Peng, Y.T. Chew: Simulation of natural convection in a square cavity by Taylor series expansion and least squares-based lattice Boltzmann method. International Journal of Modern Physics 13 (2002) 1399–1414.

[25] B. Chopard, P. O. Luthi: Lattice Boltzmann computations and applications to physics. Theoret. Comput. Phys 217 (1999) 115–130.

[26] R. R. Nourgaliev, T. N. Dinh, T. G. Theofanous, D. Joseph: The lattice Boltzmann equation method: theoretical interpretation, numerics and implications. Int. J. Multiph. Flow 29 (2003) 117–169.

[27] D. Yu, R. Mei, L. S. Luo, W. Shyy: Viscous flow computations with the method of lattice Boltzmann equation. Progr. Aerospace. Sci  39 (2003) 329–367.

[28] A. A. Mohammad:  Applied Lattice Boltzmann Method for Transport Phenomena Momentum Heat Mass Transfer. University of Calgary Press, Calgary (2007).

[29] D. M. Aghajani, M. Farhadi, K. Sedighi: Effect of heater location on heat transfer and entropy generation in the cavity using the lattice Boltzmann method. Heat Transfer Research 40 (2009) 521–536.

[30] A. Mezrhab,  M. Jami, C. Abid, M. Bouzidi, P. Lallemand: Lattice Boltzmann modeling of natural convection in an inclined square enclosure with partitions attached to its cold wall. Int. J. Heat Fluid Flow 27 (2006) 456–465.

[31] X. He, L. S. Luo: Lattice Boltzmann model for the incompressible Navier–Stokes equations. J. Stat. Phys 88 (1997) 927–944.

[32] N. Thürey, U. Rüde: Stable free surface flows with the lattice Boltzmann method on adaptively coarsened grids. Comput. Vis. Sci12 (2009) 247–263.

[33] Y. Varol, H. F.Oztop, A. Koca: Entropy generation due to conjugate natural convection in enclosures bounded by vertical solid walls with different thicknesses, International Communications in Heat and Mass Transfer 35 (2008) 648–656.